Answer: C. Clip Art
Explanation: Apex Verified
Answer:
The proportion of each payment that represents interest versus repayment of principal would be higher if the interest rate were higher
Explanation:
Amount of interest component in a loan instalment will be higher as compared with principal amount in the initial period of repayment . As period lapses , interest amount reduces progressively and principal amount increases . When the tenure of loan is increased , proportion of interest increases in an instalment .
Answer:
Cost of external equity= 26.9%
Explanation
<em>According to the dividend valuation, the value of a stock is the present value of expected future dividends discounted at the required rate of return.</em>
The model can me modified to determined the cost of equity having flotation cost as follows:
Ke = D(1+r )/P(1-f) + g
Ke= Cost of equity
D- current dividend,
D(1+g) - dividend next year
p- price of stock - 31,00$
f - flotation cost - 14%
g- growth rate - 7%
Ke= 5.30/31× (1-0.14) + 0.07
= 0.2687997 × 100
= 26.9%
Keynesian economists believe: <span>government can implement policy proposals that can positively impact the economy
Keynesian economist generally believed that the Economic situation in a country is a direct result from both private and public sector activities simultaneously, so both positive and negative things could derive from both sectors</span>
Answer:
Alma would have $ 4,269.61 for her trip in four years' time
Explanation:
The amount she would have for her trip in four years' time can be computed using the future value formula which is given as:
FV=PV*(1+r/t)^N*t
PV is the amount she has today which is $3,500
r is the rate of return the credit union offered her,that 5%
t is the number of times in a year the interest is compounded which is 4
N is the number of years the investment would last which is 4 years
FV=$3,500*(1+5%/4)^4*4
FV=$3,500*(1+1.25%)^16
FV=$3,500*(1.0125)^16
FV=$3,500*1.219889548
FV=$4,269.61
Alma would have $ 4,269.61 for her trip in four years if the $3,500 is invested at 5% compounded quarterly
